Yes
To find the planes of symmetry of a cuboid, visualize or draw the shape and identify its dimensions. A cuboid has three planes of symmetry: one that divides it into two equal sections along the length, one along the width, and one along the height. Each plane bisects the cuboid and creates two mirror-image halves. You can confirm symmetry by checking if one half is a mirror reflection of the other across the identified plane.
Reflection symmetry, reflectional symmetry, line symmetry, mirror symmetry, mirror-image symmetry, or bilateral symmetry is symmetry with respect to reflection
None - it has rotational symmetry - not reflection symmetry.
it has 2
reflection
Ah, a cuboid is a special shape with 9 lines of symmetry. Each face of the cuboid has a line of symmetry running through its center, and there are additional lines of symmetry that go through the midpoints of each pair of opposite edges. It's a beautiful thing to observe the symmetry in nature and mathematics.
Reflection symmetry, reflectional symmetry, line symmetry, mirror symmetry, mirror-image symmetry, or bilateral symmetry is symmetry with respect to reflection
None - it has rotational symmetry - not reflection symmetry.
It depends on which type of cuboid we are talking about. If it is a CUBE (a special type of cuboid), then it has nine planes of symmetry. If it is a cuboid with length, width and height all different, then it has three planes of symmetry. If it is a cuboid with two equal measurements (say width and length), then it has five planes of symmetry.
it has 2
2
it has 2
it has 2
it has 5 planes of symmetry
3
A cuboid.
reflection